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Answers

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1

Convergence for a family of poisson structures

9

Is the quantum algebra unique (up to isomorphism) in deformation quantization ?

14

Can a sphere be a phase space?

3

what is the definition of the Picard group of a (non necessarilly commutative) Ring?

2

Reference for : a Fréchet nuclear space is Montel

3

Toy Models of Quantum Mechanics

1

Methods for determining domains of influence

2

Is there a sheaf theoretical characterization of a differentiable manifold?

4

Lagrangian Submanifolds in Deformation Quantization

4

Is there dual space of the distributions $\mathcal{D}'(R)$?

5

Which functions have all derivatives everywhere positive?

2

Tools for long-distance collaboration

2

Can you tell the volume of a symplectic manifold from the Poisson brackets?

2

analysis over non-Archimedean ordered fields

7

Quantization and noncommutative deformations

3

Looking for interesting actions that are not representations

6

Down-To-Earth Uses of de Rham Cohomology to Convince a Wide Audience of its Usefulness

0

monomials in the universal enveloping of a Lie algebra in terms of the symmetric basis

11

Why should one still teach Riemann integration?

19

What is a Lagrangian submanifold intuitively?

5

What is a complex inner product space “really”?

4

Dimensional Analysis in Mathematics

6

Symbol of pseudodiff operator

4

Open symplectic embeddings and deformation quantization

6

frechet manifolds book

5

In the dictionary between Poisson and Quantum, what corresponds to Coisotropic?

5

Which commutative algebras admit a nonzero Poisson bracket?

1

Tamarkin-Tsygan Formalism

2

Positive matrices matrices over commutative rings

8

Norm continuous infinite dimenisonal representation of a Lie group